2019
DOI: 10.1007/s12555-018-0353-x
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Robust Tracking Control with Preview Action for Uncertain Discrete-time Systems

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Cited by 10 publications
(5 citation statements)
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References 33 publications
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“…Remark 7 (Anderson and Moore [51]). For the GARE (25), if ( Ã−𝛼I, B) is stabilizable and ( Q1∕2 , Ã−𝛼I) is detectable, P is the unique positive definite solution. On the premise that ( Ã, B) is stabilizable and ( Q1∕2 , Ã) detectable, for any 𝛼 > 0, ( Ã − 𝛼I, B) is stabilizable and ( Q1∕2 , Ã − 𝛼I) is detectable, which guarantees the existence of P in Theorem 1.…”
Section: Optimal Preview Controller Of the Augmented Systemmentioning
confidence: 99%
See 1 more Smart Citation
“…Remark 7 (Anderson and Moore [51]). For the GARE (25), if ( Ã−𝛼I, B) is stabilizable and ( Q1∕2 , Ã−𝛼I) is detectable, P is the unique positive definite solution. On the premise that ( Ã, B) is stabilizable and ( Q1∕2 , Ã) detectable, for any 𝛼 > 0, ( Ã − 𝛼I, B) is stabilizable and ( Q1∕2 , Ã − 𝛼I) is detectable, which guarantees the existence of P in Theorem 1.…”
Section: Optimal Preview Controller Of the Augmented Systemmentioning
confidence: 99%
“…Hereafter, Gershon and Shaked extended the work of Shaked and De Souza [20] to systems with stochastic uncertainties [22] and state-delayed certainties [23]. For uncertain discrete-time systems, Li et al investigated the preview tracking control problem with robust performance [24] and obtained more general results [25]. Besides, Kojima also did a lot of work on the H ∞ preview control problem [26][27][28][29][30].…”
Section: Introductionmentioning
confidence: 99%
“…In recent years, the issue of combining tracking control and preview approaches to design system controllers has attracted a lot of interest among researchers. In References 28 and 29, a preview tracking law was designed for discrete‐time systems. In Reference 30, the authors investigates the design of the preview law of nonlinear systems.…”
Section: Introductionmentioning
confidence: 99%
“…Wu et al (2017) discussed the optimal preview controller design of linear continuous-time stochastic control systems in finite-time horizon via an augmented error system method. Recently, the authors investigated robust preview tracking control for uncertain linear discrete-time systems in Li et al (2020). Yu et al (2021) revisited the observer-based robust preview tracking control problem for Lipschitz nonlinear discrete-time systems.…”
Section: Introductionmentioning
confidence: 99%